The role of cellular reactive oxygen species in cancer chemotherapy H Yang, RM Villani, H Wang, MJ Simpson, MS Roberts, M Tang, X Liang Journal of experimental & clinical cancer research 37, 1-10, 2018 | 703 | 2018 |

All speed scheme for the low Mach number limit of the isentropic Euler equations P Degond, M Tang Communications in Computational Physics 10 (1), 1-31, 2011 | 190 | 2011 |

Can a traveling wave connect two unstable states? The case of the nonlocal Fisher equation G Nadin, B Perthame, M Tang Comptes Rendus. Mathématique 349 (9-10), 553-557, 2011 | 70 | 2011 |

Traveling wave solution of the Hele–Shaw model of tumor growth with nutrient B Perthame, M Tang, N Vauchelet Mathematical Models and Methods in Applied Sciences 24 (13), 2601-2626, 2014 | 51 | 2014 |

Derivation of a Hele–Shaw type system from a cell model with active motion B Perthame, F Quirós, M Tang, N Vauchelet Interfaces and Free Boundaries 16 (4), 489-508, 2014 | 49 | 2014 |

On the time splitting spectral method for the complex Ginzburg–Landau equation in the large time and space scale limit P Degond, S Jin, M Tang Siam Journal on Scientific Computing 30 (5), 2466-2487, 2008 | 38 | 2008 |

Travelling plateaus for a hyperbolic Keller–Segel system with attraction and repulsion: existence and branching instabilities B Perthame, C Schmeiser, M Tang, N Vauchelet Nonlinearity 24 (4), 1253, 2011 | 37 | 2011 |

Derivation of the bacterial run-and-tumble kinetic equation from a model with biochemical pathway B Perthame, M Tang, N Vauchelet Journal of mathematical biology 73, 1161-1178, 2016 | 33 | 2016 |

A Pathway-Based Mean-Field Model for *E. coli* Chemotaxis: Mathematical Derivation and Its Hyperbolic and Parabolic LimitsG Si, M Tang, X Yang Multiscale Modeling & Simulation 12 (2), 907-926, 2014 | 31 | 2014 |

Composite waves for a cell population system modeling tumor growth and invasion M Tang, N Vauchelet, I Cheddadi, I Vignon-Clementel, D Drasdo, ... Partial Differential Equations: Theory, Control and Approximation: In Honor …, 2014 | 28 | 2014 |

An accurate front capturing scheme for tumor growth models with a free boundary limit JG Liu, M Tang, L Wang, Z Zhou Journal of Computational Physics 364, 73-94, 2018 | 26 | 2018 |

A uniformly second order numerical method for theone-dimensional discrete-ordinate transport equation and itsdiffusion limit with interface S Jin, M Tang, H Han Networks and Heterogeneous Media 4 (1), 35-65, 2009 | 26 | 2009 |

SECOND ORDER ALL SPEED METHOD FOR THE ISENTROPIC EULER EQUATIONS. M Tang, P Degond Kinetic & Related Models 5 (1), 2012 | 21 | 2012 |

The role of intracellular signaling in the stripe formation in engineered Escherichia coli populations X Xue, C Xue, M Tang PLoS computational biology 14 (6), e1006178, 2018 | 19 | 2018 |

The fractional diffusion limit of a kinetic model with biochemical pathway B Perthame, W Sun, M Tang Zeitschrift für angewandte Mathematik und Physik 69, 1-15, 2018 | 17 | 2018 |

Waves for a hyperbolic Keller–Segel model and branching instabilities F Cerreti, B Perthame, C Schmeiser, M Tang, N Vauchelet Mathematical Models and Methods in Applied Sciences 21 (supp01), 825-842, 2011 | 17 | 2011 |

Analysis and computation of some tumor growth models with nutrient: from cell density models to free boundary dynamics JG Liu, M Tang, L Wang, Z Zhou arXiv preprint arXiv:1802.00655, 2018 | 15 | 2018 |

An asymptotic preserving method for strongly anisotropic diffusion equations based on field line integration M Tang, Y Wang Journal of Computational Physics 330, 735-748, 2017 | 14 | 2017 |

Two uniform tailored finite point schemes for the two dimensional discrete ordinates transport equations with boundary and interface layers H Han, M Tang, W Ying Communications in Computational Physics 15 (3), 797-826, 2014 | 14 | 2014 |

Macroscopic limits of pathway-based kinetic models for E. coli chemotaxis in large gradient environments W Sun, M Tang Multiscale Modeling & Simulation 15 (2), 797-826, 2017 | 13 | 2017 |